On Approximation by Tight Wavelet Frames on the Field of $$p$$-Adic Numbers
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Publisher
Pleiades Publishing Ltd
Link
https://link.springer.com/content/pdf/10.1134/S2070046624010059.pdf
Reference19 articles.
1. V. M. Shelkovich and M. Skopina, “$$p$$-Adic Haar multiresolution analysis and pseudo-differential operators,” J. Fourier Anal. Appl. 15 (3), 366–393 (2009).
2. S. V. Kozyrev, “Wavelet theory as $$p$$-adic spectral analysis,” Izvestiya: Math. 66 (2), 367–376 (2002).
3. A. Yu. Khrennikov, V. M. Shelkovich and M. A. Skopina, “$$p$$-Adic refinable functions and MRA-based wavelets,” J. Approx. Theory 161, 226–238 (2009).
4. A. Yu. Khrennikov and V. M. Shelkovich, “Non-Haar $$p$$-adic wavelets and their application to pseudo-differential operators and equations,” Appl. Comput. Harmon. Anal. 28 (1), 1–23 (2009).
5. S. Albeverio, A. Yu. Khrennikov and V. M. Shelkovich, Theory of $$p$$-Adic Distributions: Linear and Nonlinear Models (Cambridge Univ. Press, 2010).
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